Discussion Thread_ Creating a Problem Solving Classroom_ Kathleen King
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Feb 20, 2024
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Uploaded by CaptainMetal10876
2/17/24, 1:30 PM
Discussion Thread: Creating a Problem Solving Classroom: Kathleen King
https://canvas.liberty.edu/courses/587834/assignments/9434992/submissions/1550900
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Discussion Thread: Creating a Problem Solving Classroom
Kathleen King submitted Feb 4 at 4:37pm
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2/17/24, 1:30 PM
Discussion Thread: Creating a Problem Solving Classroom: Kathleen King
https://canvas.liberty.edu/courses/587834/assignments/9434992/submissions/1550900
2/3
from Discussion Thread: Creating a Problem Solving Classroom
Feb 4, 2024 4:37PM
The submissions for this assignment are posts in the assignment's discussion. Below are the
discussion posts for Kathleen King, or you can view the full discussion
.
George Polya's four-step problem-solving strategy is a valuable framework
for guiding students through mathematical challenges. To illustrate this
approach, let's consider a problem involving ±nding the area of a irregularly
shaped garden bed.
Polya's Four-Step Problem-Solving Strategy:
1. Understand the Problem (Twelve Strategies: Strategy 1 - Read and
Understand the Problem):
Begin by reading the problem carefully,
identifying relevant information, and understanding the requirements.
In our case, we'd focus on comprehending the dimensions and shape
of the garden bed.
2. Devise a Plan (Twelve Strategies: Strategy 2 - Identify the Problem-
Solving Strategy):
Determine an appropriate strategy to solve the
problem. Considering the irregular shape, employing a strategy such as
breaking it down into simpler shapes or using the formula for the area
of irregular polygons could be effective.
3. Carry Out the Plan (Twelve Strategies: Strategy 3 - Solve a Simpler
Problem):
Implement the chosen strategy, solving any sub-problems if
necessary. This might involve calculating the area of individual
sections of the garden bed.
4. Look Back (Twelve Strategies: Strategy 12 - Check Your Answer):
Re²ect on the solution, ensuring it aligns with the problem's
requirements. Double-checking the calculations and verifying that the
area calculated makes sense given the context of the garden bed
would be crucial.
Comparison between a Problem-Based Classroom and a Traditional
Mathematics Classroom:
In a problem-based classroom, the emphasis is on real-world problem-
solving, with students actively engaging in authentic mathematical
inquiries. The approach is student-centered, fostering critical thinking,
collaboration, and application of mathematical concepts to practical
situations. Students often work in groups, discussing strategies and
presenting solutions.
In contrast, a traditional mathematics classroom typically follows a more
teacher-centered model, where the focus is on direct instruction and rote
learning The emphasis is often on memorization of formulas and
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